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  1. MD5 is one in a series of message digest algorithms designed by Professor Ronald Rivest of MIT (Rivest, 1992). When analytic work indicated that MD5's predecessor MD4 was likely to be insecure, Rivest designed MD5 in 1991 as a secure replacement. (Hans Dobbertin did indeed later find weaknesses in MD4.)
  2.  
  3. In 1993, Den Boer and Bosselaers gave an early, although limited, result of finding a "pseudo-collision" of the MD5 compression function; that is, two different initialization vectors that produce an identical digest.
  4.  
  5. In 1996, Dobbertin announced a collision of the compression function of MD5 (Dobbertin, 1996). While this was not an attack on the full MD5 hash function, it was close enough for cryptographers to recommend switching to a replacement, such as SHA-1 or RIPEMD-160.
  6.  
  7. The size of the hash value (128 bits) is small enough to contemplate a birthday attack. MD5CRK was a distributed project started in March 2004 with the aim of demonstrating that MD5 is practically insecure by finding a collision using a birthday attack.
  8.  
  9. MD5CRK ended shortly after 17 August 2004, when collisions for the full MD5 were announced by Xiaoyun Wang, Dengguo Feng, Xuejia Lai, and Hongbo Yu.[5][6] Their analytical attack was reported to take only one hour on an IBM p690 cluster.[7]
  10.  
  11. On 1 March 2005, Arjen Lenstra, Xiaoyun Wang, and Benne de Weger demonstrated construction of two X.509 certificates with different public keys and the same MD5 hash value, a demonstrably practical collision.[8] The construction included private keys for both public keys. A few days later, Vlastimil Klima described an improved algorithm, able to construct MD5 collisions in a few hours on a single notebook computer.[9] On 18 March 2006, Klima published an algorithm that could find a collision within one minute on a single notebook computer, using a method he calls tunneling.[10]
  12.  
  13. Various MD5-related RFC errata have been published. In 2009, the United States Cyber Command used an MD5 hash value of their mission statement as a part of their official emblem.[11]
  14.  
  15. On 24 December 2010, Tao Xie and Dengguo Feng announced the first published single-block (512-bit) MD5 collision.[12] (Previous collision discoveries had relied on multi-block attacks.) For "security reasons", Xie and Feng did not disclose the new attack method. They issued a challenge to the cryptographic community, offering a US$10,000 reward to the first finder of a different 64-byte collision before 1 January 2013. Marc Stevens responded to the challenge and published colliding single-block messages as well as the construction algorithm and sources.[13]
  16.  
  17. In 2011 an informational RFC 6151[14] was approved to update the security considerations in MD5[15] and HMAC-MD5.[16]
  18.  
  19. Security[edit]
  20. The security of the MD5 hash function is severely compromised. A collision attack exists that can find collisions within seconds on a computer with a 2.6 GHz Pentium 4 processor (complexity of 224.1).[17] Further, there is also a chosen-prefix collision attack that can produce a collision for two inputs with specified prefixes within hours, using off-the-shelf computing hardware (complexity 239).[18] The ability to find collisions has been greatly aided by the use of off-the-shelf GPUs. On an NVIDIA GeForce 8400GS graphics processor, 16–18 million hashes per second can be computed. An NVIDIA GeForce 8800 Ultra can calculate more than 200 million hashes per second.[19]
  21.  
  22. These hash and collision attacks have been demonstrated in the public in various situations, including colliding document files[20][21] and digital certificates.[22] As of 2015, MD5 was demonstrated to be still quite widely used, most notably by security research and antivirus companies.[23]
  23.  
  24. Overview of security issues[edit]
  25. In 1996 a flaw was found in the design of MD5. While it was not deemed a fatal weakness at the time, cryptographers began recommending the use of other algorithms, such as SHA-1, which has since been found to be vulnerable as well.[24] In 2004 it was shown that MD5 is not collision-resistant.[25] As such, MD5 is not suitable for applications like SSL certificates or digital signatures that rely on this property for digital security. Also in 2004 more serious flaws were discovered in MD5, making further use of the algorithm for security purposes questionable; specifically, a group of researchers described how to create a pair of files that share the same MD5 checksum.[5][26] Further advances were made in breaking MD5 in 2005, 2006, and 2007.[27] In December 2008, a group of researchers used this technique to fake SSL certificate validity.[22][28]
  26.  
  27. As of 2010, the CMU Software Engineering Institute considers MD5 "cryptographically broken and unsuitable for further use",[29] and most U.S. government applications now require the SHA-2 family of hash functions.[30] In 2012, the Flame malware exploited the weaknesses in MD5 to fake a Microsoft digital signature.
  28.  
  29. Collision vulnerabilities[edit]
  30. Further information: Collision attack
  31. In 1996, collisions were found in the compression function of MD5, and Hans Dobbertin wrote in the RSA Laboratories technical newsletter, "The presented attack does not yet threaten practical applications of MD5, but it comes rather close ... in the future MD5 should no longer be implemented ... where a collision-resistant hash function is required."[31]
  32.  
  33. In 2005, researchers were able to create pairs of PostScript documents[32] and X.509 certificates[33] with the same hash. Later that year, MD5's designer Ron Rivest wrote that "md5 and sha1 are both clearly broken (in terms of collision-resistance)".[34]
  34.  
  35. On 30 December 2008, a group of researchers announced at the 25th Chaos Communication Congress how they had used MD5 collisions to create an intermediate certificate authority certificate that appeared to be legitimate when checked by its MD5 hash.[22] The researchers used a cluster of Sony PlayStation 3 units at the EPFL in Lausanne, Switzerland[35] to change a normal SSL certificate issued by RapidSSL into a working CA certificate for that issuer, which could then be used to create other certificates that would appear to be legitimate and issued by RapidSSL. VeriSign, the issuers of RapidSSL certificates, said they stopped issuing new certificates using MD5 as their checksum algorithm for RapidSSL once the vulnerability was announced.[36] Although Verisign declined to revoke existing certificates signed using MD5, their response was considered adequate by the authors of the exploit (Alexander Sotirov, Marc Stevens, Jacob Appelbaum, Arjen Lenstra, David Molnar, Dag Arne Osvik, and Benne de Weger).[22] Bruce Schneier wrote of the attack that "we already knew that MD5 is a broken hash function" and that "no one should be using MD5 anymore".[37] The SSL researchers wrote, "Our desired impact is that Certification Authorities will stop using MD5 in issuing new certificates. We also hope that use of MD5 in other applications will be reconsidered as well."[22]
  36.  
  37. In 2012, according to Microsoft, the authors of the Flame malware used an MD5 collision to forge a Windows code-signing certificate.[38]
  38.  
  39. MD5 uses the Merkle–Damgård construction, so if two prefixes with the same hash can be constructed, a common suffix can be added to both to make the collision more likely to be accepted as valid data by the application using it. Furthermore, current collision-finding techniques allow to specify an arbitrary prefix: an attacker can create two colliding files that both begin with the same content. All the attacker needs to generate two colliding files is a template file with a 128-byte block of data, aligned on a 64-byte boundary that can be changed freely by the collision-finding algorithm. An example MD5 collision, with the two messages differing in 6 bits, is:
  40.  
  41. d131dd02c5e6eec4 693d9a0698aff95c 2fcab58712467eab 4004583eb8fb7f89
  42. 55ad340609f4b302 83e488832571415a 085125e8f7cdc99f d91dbdf280373c5b
  43. d8823e3156348f5b ae6dacd436c919c6 dd53e2b487da03fd 02396306d248cda0
  44. e99f33420f577ee8 ce54b67080a80d1e c69821bcb6a88393 96f9652b6ff72a70
  45. d131dd02c5e6eec4 693d9a0698aff95c 2fcab50712467eab 4004583eb8fb7f89
  46. 55ad340609f4b302 83e4888325f1415a 085125e8f7cdc99f d91dbd7280373c5b
  47. d8823e3156348f5b ae6dacd436c919c6 dd53e23487da03fd 02396306d248cda0
  48. e99f33420f577ee8 ce54b67080280d1e c69821bcb6a88393 96f965ab6ff72a70
  49. Both produce the MD5 hash 79054025255fb1a26e4bc422aef54eb4.[39] The difference between the two samples is that the leading bit in each nibble has been flipped. For example, the 20th byte (offset 0x13) in the top sample, 0x87, is 10000111 in binary. The leading bit in the byte (also the leading bit in the first nibble) is flipped to make 00000111, which is 0x07, as shown in the lower sample.
  50.  
  51. Later it was also found to be possible to construct collisions between two files with separately chosen prefixes. This technique was used in the creation of the rogue CA certificate in 2008. A new variant of parallelized collision searching using MPI was proposed by Anton Kuznetsov in 2014, which allowed to find a collision in 11 hours on a computing cluster.[40]
  52.  
  53. Preimage vulnerability[edit]
  54. In April 2009, a preimage attack against MD5 was published that breaks MD5's preimage resistance. This attack is only theoretical, with a computational complexity of 2123.4 for full preimage.[41][42]
  55.  
  56. Applications[edit]
  57. MD5 digests have been widely used in the software world to provide some assurance that a transferred file has arrived intact. For example, file servers often provide a pre-computed MD5 (known as md5sum) checksum for the files, so that a user can compare the checksum of the downloaded file to it. Most unix-based operating systems include MD5 sum utilities in their distribution packages; Windows users may use the included PowerShell function "Get-FileHash", install a Microsoft utility,[43][44] or use third-party applications. Android ROMs also use this type of checksum.
  58. var int[64] s, K
  59.  
  60. //s specifies the per-round shift amounts
  61. s[ 0..15] := { 7, 12, 17, 22, 7, 12, 17, 22, 7, 12, 17, 22, 7, 12, 17, 22 }
  62. s[16..31] := { 5, 9, 14, 20, 5, 9, 14, 20, 5, 9, 14, 20, 5, 9, 14, 20 }
  63. s[32..47] := { 4, 11, 16, 23, 4, 11, 16, 23, 4, 11, 16, 23, 4, 11, 16, 23 }
  64. s[48..63] := { 6, 10, 15, 21, 6, 10, 15, 21, 6, 10, 15, 21, 6, 10, 15, 21 }
  65.  
  66. //Use binary integer part of the sines of integers (Radians) as constants:
  67. for i from 0 to 63
  68. K[i] := floor(232 × abs(sin(i + 1)))
  69. end for
  70. //(Or just use the following precomputed table):
  71. K[ 0.. 3] := { 0xd76aa478, 0xe8c7b756, 0x242070db, 0xc1bdceee }
  72. K[ 4.. 7] := { 0xf57c0faf, 0x4787c62a, 0xa8304613, 0xfd469501 }
  73. K[ 8..11] := { 0x698098d8, 0x8b44f7af, 0xffff5bb1, 0x895cd7be }
  74. K[12..15] := { 0x6b901122, 0xfd987193, 0xa679438e, 0x49b40821 }
  75. K[16..19] := { 0xf61e2562, 0xc040b340, 0x265e5a51, 0xe9b6c7aa }
  76. K[20..23] := { 0xd62f105d, 0x02441453, 0xd8a1e681, 0xe7d3fbc8 }
  77. K[24..27] := { 0x21e1cde6, 0xc33707d6, 0xf4d50d87, 0x455a14ed }
  78. K[28..31] := { 0xa9e3e905, 0xfcefa3f8, 0x676f02d9, 0x8d2a4c8a }
  79. K[32..35] := { 0xfffa3942, 0x8771f681, 0x6d9d6122, 0xfde5380c }
  80. K[36..39] := { 0xa4beea44, 0x4bdecfa9, 0xf6bb4b60, 0xbebfbc70 }
  81. K[40..43] := { 0x289b7ec6, 0xeaa127fa, 0xd4ef3085, 0x04881d05 }
  82. K[44..47] := { 0xd9d4d039, 0xe6db99e5, 0x1fa27cf8, 0xc4ac5665 }
  83. K[48..51] := { 0xf4292244, 0x432aff97, 0xab9423a7, 0xfc93a039 }
  84. K[52..55] := { 0x655b59c3, 0x8f0ccc92, 0xffeff47d, 0x85845dd1 }
  85. K[56..59] := { 0x6fa87e4f, 0xfe2ce6e0, 0xa3014314, 0x4e0811a1 }
  86. K[60..63] := { 0xf7537e82, 0xbd3af235, 0x2ad7d2bb, 0xeb86d391 }
  87.  
  88. //Initialize variables:
  89. var int a0 := 0x67452301 //A
  90. var int b0 := 0xefcdab89 //B
  91. var int c0 := 0x98badcfe //C
  92. var int d0 := 0x10325476 //D
  93.  
  94. //Pre-processing: adding a single 1 bit
  95. append "1" bit to message
  96. // Notice: the input bytes are considered as bits strings,
  97. // where the first bit is the most significant bit of the byte.[48]
  98.  
  99.  
  100. //Pre-processing: padding with zeros
  101. append "0" bit until message length in bits ≡ 448 (mod 512)
  102. append original length in bits mod (2 pow 64) to message
  103.  
  104.  
  105. //Process the message in successive 512-bit chunks:
  106. for each 512-bit chunk of message
  107. break chunk into sixteen 32-bit words M[j], 0 ≤ j ≤ 15
  108. //Initialize hash value for this chunk:
  109. var int A := a0
  110. var int B := b0
  111. var int C := c0
  112. var int D := d0
  113. //Main loop:
  114. for i from 0 to 63
  115. if 0 ≤ i ≤ 15 then
  116. F := (B and C) or ((not B) and D)
  117. g := i
  118. else if 16 ≤ i ≤ 31
  119. F := (D and B) or ((not D) and C)
  120. g := (5×i + 1) mod 16
  121. else if 32 ≤ i ≤ 47
  122. F := B xor C xor D
  123. g := (3×i + 5) mod 16
  124. else if 48 ≤ i ≤ 63
  125. F := C xor (B or (not D))
  126. g := (7×i) mod 16
  127. //Be wary of the below definitions of a,b,c,d
  128. dTemp := D
  129. D := C
  130. C := B
  131. B := B + leftrotate((A + F + K[i] + M[g]), s[i])
  132. A := dTemp
  133. end for
  134. //Add this chunk's hash to result so far:
  135. a0 := a0 + A
  136. b0 := b0 + B
  137. c0 := c0 + C
  138. d0 := d0 + D
  139. end for
  140.  
  141. var char digest[16] := a0 append b0 append c0 append d0 //(Output is in little-endian)
  142.  
  143. //leftrotate function definition
  144. leftrotate (x, c)
  145. return (x << c) binary or (x >> (32-c));
  146. Note: Instead of the formulation from the original RFC 1321 shown, the following may be used for improved efficiency (useful if assembly language is being used – otherwise, the compiler will generally optimize the above code. Since each computation is dependent on another in these formulations, this is often slower than the above method where the nand/and can be parallelised):
  147.  
  148. ( 0 ≤ i ≤ 15): F := D xor (B and (C xor D))
  149. (16 ≤ i ≤ 31): F := C xor (D and (B xor C))
  150. MD5 hashes[edit]
  151. The 128-bit (16-byte) MD5 hashes (also termed message digests) are typically represented as a sequence of 32 hexadecimal digits. The following demonstrates a 43-byte ASCII input and the corresponding MD5 hash:
  152.  
  153. MD5("The quick brown fox jumps over the lazy dog") =
  154. 9e107d9d372bb6826bd81d3542a419d6
  155. Even a small change in the message will (with overwhelming probability) result in a mostly different hash, due to the avalanche effect. For example, adding a period to the end of the sentence:
  156.  
  157. MD5("The quick brown fox jumps over the lazy dog.") =
  158. e4d909c290d0fb1ca068ffaddf22cbd0
  159. The hash of the zero-length string is:
  160.  
  161. MD5("") =
  162. d41d8cd98f00b204e9800998ecf8427e
  163. The MD5 algorithm is specified for messages consisting of any number of bits; it is not limited to multiples of eight bit (octets, bytes). Some MD5 implementations such as md5sum might be limited to octets, or they might not support streaming for messages of an initially undetermined length.
  164.  
  165. See also[edit]
  166. Hash function security summary
  167. Comparison of cryptographic hash functions
  168. HashClash
  169. md5deep
  170. md5sum
  171. MD6
  172. SHA-1
  173. References[edit]
  174. Jump up ^ RFC 1321, section 3.4, "Step 4. Process Message in 16-Word Blocks", page 5.
  175. Jump up ^ Xie Tao; Fanbao Liu & Dengguo Feng (2013). "Fast Collision Attack on MD5." (PDF).
  176. Jump up ^ Ciampa, Mark (2009). CompTIA Security+ 2008 in depth. Australia ; United States: Course Technology/Cengage Learning. p. 290.
  177. Jump up ^ Chad R, Dougherty (31 Dec 2008). "Vulnerability Note VU#836068 MD5 vulnerable to collision attacks". Vulnerability notes database. CERT Carnegie Mellon University Software Engineering Institute. Retrieved 3 February 2017.
  178. ^ Jump up to: a b J. Black, M. Cochran, T. Highland: A Study of the MD5 Attacks: Insights and Improvements, 3 March 2006. Retrieved 27 July 2008.
  179. Jump up ^ Philip Hawkes and Michael Paddon and Gregory G. Rose: Musings on the Wang et al. MD5 Collision, 13 October 2004. Retrieved 27 July 2008.
  180. Jump up ^ Bishop Fox (26 September 2013). "Fast MD5 and MD4 Collision Generators". Retrieved 10 February 2014. Faster implementation of techniques in How to Break MD5 and Other Hash Functions, by Xiaoyun Wang, et al. Old (2006) average run time on IBM P690 supercomputer: 1 hour. New average run time on P4 1.6ghz PC: 45 minutes.
  181. Jump up ^ Arjen Lenstra, Xiaoyun Wang, Benne de Weger: Colliding X.509 Certificates, Cryptology ePrint Archive Report 2005/067, 1 March 2005, revised 6 May 2005. Retrieved 27 July 2008.
  182. Jump up ^ Vlastimil Klima: Finding MD5 Collisions – a Toy For a Notebook, Cryptology ePrint Archive Report 2005/075, 5 March 2005, revised 8 March 2005. Retrieved 27 July 2008.
  183. Jump up ^ Vlastimil Klima: Tunnels in Hash Functions: MD5 Collisions Within a Minute, Cryptology ePrint Archive Report 2006/105, 18 March 2006, revised 17 April 2006. Retrieved 27 July 2008.
  184. Jump up ^ "Code Cracked! Cyber Command Logo Mystery Solved". USCYBERCOM. Wired News. 8 July 2010. Retrieved 29 July 2011.
  185. Jump up ^ Tao Xie; Dengguo Feng (2010). "Construct MD5 Collisions Using Just A Single Block Of Message" (PDF). Retrieved 28 July 2011.
  186. Jump up ^ "Marc Stevens – Research – Single-block collision attack on MD5". Marc-stevens.nl. 2012. Retrieved 10 April 2014.
  187. Jump up ^ "RFC 6151 – Updated Security Considerations for the MD5 Message-Digest and the HMAC-MD5 Algorithms". Internet Engineering Task Force. March 2011. Retrieved 11 November 2013.
  188. Jump up ^ "RFC 1321 – The MD5 Message-Digest Algorithm". Internet Engineering Task Force. April 1992. Retrieved 5 October 2013.
  189. Jump up ^ "RFC 2104 – HMAC: Keyed-Hashing for Message Authentication". Internet Engineering Task Force. February 1997. Retrieved 5 October 2013.
  190. Jump up ^ M.M.J. Stevens (June 2007). "On Collisions for MD5" (PDF). [...] we are able to find collisions for MD5 in about 224.1 compressions for recommended IHV's which takes approx. 6 seconds on a 2.6GHz Pentium 4.
  191. Jump up ^ Marc Stevens; Arjen Lenstra; Benne de Weger (16 June 2009). "Chosen-prefix Collisions for MD5 and Applications" (PDF).
  192. Jump up ^ "New GPU MD5 cracker cracks more than 200 million hashes per second..".
  193. Jump up ^ Magnus Daum, Stefan Lucks. "Hash Collisions (The Poisoned Message Attack)". Eurocrypt 2005 rump session.
  194. Jump up ^ Max Gebhardt; Georg Illies; Werner Schindler. "A Note on the Practical Value of Single Hash Collisions for Special File Formats" (PDF).
  195. ^ Jump up to: a b c d e Sotirov, Alexander; Marc Stevens; Jacob Appelbaum; Arjen Lenstra; David Molnar; Dag Arne Osvik; Benne de Weger (30 December 2008). "MD5 considered harmful today". Retrieved 30 December 2008. Announced at the 25th Chaos Communication Congress.
  196. Jump up ^ "Poisonous MD5 – Wolves Among the Sheep | Silent Signal Techblog". Retrieved 2015-06-10.
  197. Jump up ^ Hans Dobbertin (Summer 1996). "The Status of MD5 After a Recent Attack" (PDF). CryptoBytes. Retrieved 22 October 2013.
  198. Jump up ^ Xiaoyun Wang & Hongbo Yu (2005). "How to Break MD5 and Other Hash Functions" (PDF). Advances in Cryptology – Lecture Notes in Computer Science. pp. 19–35. Retrieved 21 December 2009.
  199. Jump up ^ Xiaoyun Wang, Dengguo ,k.,m.,m, HAVAL-128 and RIPEMD, Cryptology ePrint Archive Report 2004/199, 16 August 2004, revised 17 August 2004. Retrieved 27 July 2008.
  200. Jump up ^ Marc Stevens, Arjen Lenstra, Benne de Weger: Vulnerability of software integrity and code signing applications to chosen-prefix collisions for MD5, 30 November 2007. Retrieved 27 July 2008.
  201. Jump up ^ Stray, Jonathan (30 December 2008). "Web browser flaw could put e-commerce security at risk". CNET.com. Retrieved 24 February 2009.
  202. Jump up ^ "CERT Vulnerability Note VU#836068". Kb.cert.org. Retrieved 9 August 2010.
  203. Jump up ^ "NIST.gov — Computer Security Division — Computer Security Resource Center". Csrc.nist.gov. Retrieved 9 August 2010.
  204. Jump up ^ Dobbertin, Hans (Summer 1996). "The Status of MD5 After a Recent Attack" (PDF). RSA Laboratories CryptoBytes. 2 (2): 1. Retrieved 10 August 2010. The presented attack does not yet threaten practical applications of MD5, but it comes rather close. .... [sic] in the future MD5 should no longer be implemented... [sic] where a collision-resistant hash function is required.
  205. Jump up ^ "Schneier on Security: More MD5 Collisions". Schneier.com. Retrieved 9 August 2010.
  206. Jump up ^ "Colliding X.509 Certificates". Win.tue.nl. Retrieved 9 August 2010.
  207. Jump up ^ "[Python-Dev] hashlib — faster md5/sha, adds sha256/512 support". Mail.python.org. Retrieved 9 August 2010.
  208. Jump up ^ "Researchers Use PlayStation Cluster to Forge a Web Skeleton Key". Wired. 31 December 2008. Retrieved 31 December 2008.
  209. Jump up ^ Callan, Tim (31 December 2008). "This morning's MD5 attack — resolved". Verisign. Retrieved 31 December 2008.
  210. Jump up ^ Bruce Schneier (31 December 2008). "Forging SSL Certificates". Schneier on Security. Retrieved 10 April 2014.
  211. Jump up ^ "Flame malware collision attack explained".
  212. Jump up ^ Eric Rescorla (2004-08-17). "A real MD5 collision". Educated Guesswork (blog). Archived from the original on 2014-08-15. Retrieved 2015-04-13.
  213. Jump up ^ Anton A. Kuznetsov. "An algorithm for MD5 single-block collision attack using highperformance computing cluster" (PDF). IACR. Retrieved 2014-11-03.
  214. Jump up ^ Yu Sasaki; Kazumaro Aoki (16 April 2009). "Finding Preimages in Full MD5 Faster Than Exhaustive Search". Springer Berlin Heidelberg.
  215. Jump up ^ Ming Mao and Shaohui Chen and Jin Xu (2009). "Construction of the Initial Structure for Preimage Attack of MD5". International Conference on Computational Intelligence and Security. IEEE Computer Society. 1: 442–445. doi:10.1109/CIS.2009.214. ISBN 978-0-7695-3931-7.
  216. Jump up ^ "Availability and description of the File Checksum Integrity Verifier utility". Microsoft Support. 17 June 2013. Retrieved 10 April 2014.
  217. Jump up ^ "How to compute the MD5 or SHA-1 cryptographic hash values for a file". Microsoft Support. 23 January 2007. Retrieved 10 April 2014.
  218. Jump up ^ "FreeBSD Handbook, Security – DES, Blowfish, MD5, and Crypt". Retrieved 2014-10-19.
  219. Jump up ^ "Synopsis – man pages section 4: File Formats". Docs.oracle.com. 1 January 2013. Retrieved 10 April 2014.
  220. Jump up ^ NIST SP 800-132 Section 5.1
  221. Jump up ^ RFC 1321, section 2, "Terminology and Notation", Page 2.
  222. Further reading[edit]
  223. Berson, Thomas A. (1992). "Differential Cryptanalysis Mod 232 with Applications to MD5". EUROCRYPT. pp. 71–80. ISBN 3-540-56413-6.
  224. Bert den Boer; Antoon Bosselaers (1993). Collisions for the Compression Function of MD5. Berlin; London: Springer. pp. 293–304. ISBN 3-540-57600-2.
  225. Hans Dobbertin, Cryptanalysis of MD5 compress. Announcement on Internet, May 1996. "CiteSeerX". Citeseer.ist.psu.edu. Retrieved 9 August 2010.
  226. Dobbertin, Hans (1996). "The Status of MD5 After a Recent Attack" (PDF). CryptoBytes. 2 (2).
  227. Xiaoyun Wang; Hongbo Yu (2005). "How to Break MD5 and Other Hash Functions" (PDF). EUROCRYPT. ISBN 3-540-25910-4.
  228. External links[edit]
  229. W3C recommendation on MD5
  230. v t e
  231. Cryptographic hash functions & message authentication codes
  232. List Comparison Known attacks
  233. Common functions
  234. MD5 SHA-1 SHA-2 SHA-3 BLAKE2
  235. SHA-3 finalists
  236. BLAKE Grøstl JH Skein Keccak (winner)
  237. Other functions
  238. ECOH FSB GOST HAS-160 HAVAL Kupyna LM hash MD2 MD4 MD6 MDC-2 N-Hash RIPEMD RadioGatún SWIFFT Snefru Streebog Tiger VSH WHIRLPOOL
  239. Key derivation functions
  240. bcrypt crypt PBKDF2 scrypt Argon2 Lyra2
  241. MAC functions
  242. DAA CBC-MAC HMAC OMAC/CMAC PMAC VMAC UMAC Poly1305
  243. Authenticated
  244. encryption modes
  245. CCM CWC EAX GCM IAPM OCB
  246. Attacks
  247. Collision attack Preimage attack Birthday attack Brute-force attack Rainbow table Side-channel attack Length extension attack
  248. Design
  249. Avalanche effect Hash collision Merkle–Damgård construction Sponge function
  250. Standardization
  251. CRYPTREC NESSIE NIST hash function competition
  252. Utilization
  253. Hash-based cryptography Key stretching Merkle tree Message authentication Proof of work Salt
  254. [show] v t e
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